Orienting Micro-Scale Parts with Squeeze and Roll Primitives
Mark Moll, Michael A. Erdmann, Ron Fearing, and Ken Goldberg. Orienting Micro-Scale Parts with Squeeze and Roll Primitives. In Proceedings of the 2002 IEEE International Conference on Robotics and Automation, pp. 1931–1936, 2002.
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Abstract
Orienting parts that measure only a few micrometers in diameter introduces several challenges that need not be considered at the macro-scale. First, there are several kinds of sticking effects due to Van der Waals forces and static electricity which complicate hand-off motions and release of a part. Second, the degrees of freedom of micro-manipulators are limited. This paper proposes a pair of manipulation primitives and a complete algorithm that addresses these challenges. We will show that a sequence of these two manipulation primitives can uniquely orient any asymmetric part while maintaining contact without sensing. This allows us to apply the same plan to many (identical) parts simultaneously. For asymmetric parts we can find a plan of length O(n) in O(n) time that orients the part, where n is the number of vertices.
BibTeX Entry
@InProceedings{moll+2002:orien-micro-scale-parts,
author = "Mark Moll and Michael A. Erdmann and Ron Fearing and Ken
Goldberg",
title = "Orienting Micro-Scale Parts with Squeeze and Roll
Primitives",
pages = "1931--1936",
booktitle = ICRA-02,
year = 2002,
keywords = "micromanipulation, parts orienting, rolling",
abstract = "Orienting parts that measure only a few micrometers in
diameter introduces several challenges that need not be
considered at the macro-scale. First, there are several
kinds of sticking effects due to Van der Waals forces and
static electricity which complicate hand-off motions and
release of a part. Second, the degrees of freedom of
micro-manipulators are limited. This paper proposes a pair
of manipulation primitives and a complete algorithm that
addresses these challenges. We will show that a sequence
of these two manipulation primitives can uniquely orient
any asymmetric part while maintaining contact without
sensing. This allows us to apply the same plan to many
(identical) parts simultaneously. For asymmetric parts we
can find a plan of length O(n) in O(n) time
that orients the part, where n is the number of
vertices.",
}